Lexicographic variational inequalities with applications variational inequalities. By employing various concepts of monotonicity, we show that the usual sequential
Lexicographic variational inequalities with applications variational inequalities. By employing various concepts of monotonicity, we show that the usual sequential
Splitting-type method for systems of variational inequalities as an extension of constrained primal-dual
variational inequalities. We propose to solve this
problem Regularization of nonmonotone variational inequalities general class of nonmonotone multivalued
variational inequalities. We show that their convergence
A class of combined relaxation methods for decomposable variational inequalitiesCombined relaxation methods are convergent to a solution of
variational inequality problems under
On variational inequalities for auction market problemsWe give an equivalent
variational inequality formulation for a general class of equilibrium
A scalarization approach for vector variational inequalities with applications variational inequality problem with a set-valued cost mapping. Being based on this property, we give
On the convergence of a regularization method for variational inequalitiesFor
variational inequalities in a finite-dimensional space, the convergence of a regularization
Solution method for monotone mixed variational inequalitiesFor monotone mixed
variational inequalities, a solution method is proposed that combines